In this paper, we prove R1–7 for the random-cluster model with general cluster-weights \(q\in [1,4]\) , except for \({\bf R6}\)  when \(\alpha \)  is negative. We insist on the fact that the random-cluster models belong to different universality classes when \(q\)  varies from \(q=1\)  to \(q=4\) , so that this paper provides the first generic derivation of these relations for different universality classes. As in [1]}, we do not claim to show that any of these exponents exist, nor do we compute their values; the actual statements of the scaling relations with no reference to the exponents are given in the three theorems below. Note nonetheless that if one makes the assumption of algebraic decay with the proper exponent, the statements below imply the scaling relations mentioned above.
